Question

В саду посадили 37 кустов ягод. Кустов крыжовника на 3 больше, чем кустов смородины, и в 2 раза меньше, чем кустов малины. Сколько кустов ягод каждого вида посадили в саду в отдельности??? решение в виде уравнения....

Answer 1

Х-это кол-во крыжовника
х-3 это смородина
2х-это малина

Получается:
х+2х+(х-3)=37
х+2х+х-3=37
4х-3=37
4х=40
х=10
--------'-----------
10-3=7(куст.смород)
2*10=20(куст.мал)

Answer 2

1)37+3=40 (к)-Кустов смородины
2)40:2=20
ответ:20

Answer 3

Solving for the Number of Each Type of Berry Bush

To solve for the number of each type of berry bush, we can use the information provided in the question and the search results.

Let's denote: - x as the number of currant bushes, - x + 3 as the number of gooseberry bushes, and - 2(x + 3) as the number of raspberry bushes.

We are given that the total number of bushes is 37. Using this information, we can set up the following equation:

x + (x + 3) + 2(x + 3) = 37

Solving for x: x + x + 3 + 2x + 6 = 37 4x + 9 = 37 4x = 37 - 9 4x = 28 x = 28 / 4 x = 7

So, the number of currant bushes is 7.

Now, using the value of x, we can find the number of each type of berry bush: - Currant bushes: 7 - Gooseberry bushes: 7 + 3 = 10 - Raspberry bushes: 2(7 + 3) = 20

Therefore, in the garden, 7 currant bushes, 10 gooseberry bushes, and 20 raspberry bushes were planted.

Final Answer:

The number of each type of berry bush planted in the garden is: - Currant bushes: 7 - Gooseberry bushes: 10 - Raspberry bushes: 20